What Day Will You See the Same Star Rise at 10:40pm?

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To determine when the same star will rise at 10:40pm, the difference between a solar day and a sidereal day, which is approximately 3.9 minutes, is crucial. The user calculates the time difference from 9:00pm to 10:40pm, totaling 100 minutes. Dividing this by 3.9 minutes results in approximately 25.6, indicating that the star will rise at 10:40pm after about 25.6 days. The confusion arises regarding the units and what the decimal represents in terms of days. Ultimately, the calculations suggest that the star will rise at the desired time after approximately 26 days.
dekoi
Question:
Imagine you go out tonight at 9:00pm and see a star rising on the horizon. If you go out tomorrow at the same time, the star will be in a different location. What day would you be able to see the same star rise from the horizon at 10:40pm?

My half-answer:
The difference between a sidereal and a solar day is that the solar day is ~3.9 min longer.

However, I cannot seem to apply this concept to figure out which day the star would rise at 10:40pm.

I have formulated my own equation,

tn = to - 3.9n

Where tn is the final value of time (in this case, 10:40pm), and to is the original value of time (in this case, 9:00pm). n is the number of days (in this case, what we are trying to find).

By substituting values into my equation, I get:
n = (9:00pm - 10:40pm) / 3.9 min

However, I cannot figure out the answer from that. This is a very easy question but I am really stumped. Any help?
 
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How many minutes from 9:00pm to 10:00pm and then how many more from 10:00pm to 10:40pm?
 
9 -> 10 = 60 min
10 -> 10:40 = 40 min

100 min in total

Then what?

Is it :

100 min / 3.9 min = 25.6
 
n=100/3.9?
 
I cannot believe I am still confused...

25.6

but 25.6 what?

days? How does that work according to units?
 
or how about instead of 100 min... 1440 min - 100 min = 1340 min

1340 / 3.9 = 343.6 days?
 
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